A PI degree theorem for quantum deformations
We prove that if a filtered quantization A of a finitely generated commutative domain over a field k is a PI algebra, then A is commutative if char(k) = 0, and its PI degree is a power of p if char(k) = p.
Main Author: | Etingof, Pavel I (Contributor) |
---|---|
Other Authors: | Massachusetts Institute of Technology. Department of Mathematics (Contributor) |
Format: | Article |
Language: | English |
Published: |
Elsevier BV,
2018-12-04T15:57:35Z.
|
Subjects: | |
Online Access: | Get fulltext |
Similar Items
-
Galois bimodules and integrality of PI comodule algebras over invariants
by: Etingof, Pavel I
Published: (2017) -
The Small Quantum Group as a Quantum Double
by: Etingof, Pavel I., et al.
Published: (2011) -
On some properties of quantum doubles of finite groups
by: Etingof, Pavel I
Published: (2017) -
Finite dimensional Hopf actions on deformation quantizations
by: Etingof, Pavel I, et al.
Published: (2018) -
Quantum Ostrogradsky theorem
by: Hayato Motohashi, et al.
Published: (2020-09-01)